If A and B are orthogonal matrices of order 2 such that $AB{A}^{-1}$ is a symmetric matrix, where A, B and $AB{A}^{-1}\ne I,-I$. Match List-I with List – II and select the correct answer using the code given below the list

Column–I		Column–II
A)	$\left|B\right|$ is equal to	P)	0
B)	$tr\left({\left(AB{A}^{-1}\right)}^{2017}\right)$ is equal to	Q)	-1
C)	$tr\left(B^2\right)$ is equal to	R)	1
D)	Sum of elements of  ${\left(adj\frac{B}{\sqrt{2}}\right)}^2$ is equal to	S)	2

(Note: $\left|X\right|, tr\left(X\right)$ and adj (X) denote determinant value, trace and adjoint of matrix X respectively).